2于波,商玉凤.解非凸规划问题动边界组合同伦方法[J].Journal of Mathematical Research and Exposition,2006,26(4):831-834. 被引量:12
3Yu, B. , Lin, Z.. Homotopy method for a class nonconvex Brouwer fixed point problems[ J]. Appl. Math. Comput. , 1996,74: 65 -77.
4Feng, G. C. , Lin, Z. , Yu, B. Existence of an interior pathway of a Kraus-Kuhn-Tucker point of a nonlinear programming problem [ J ]. Nonlin- ear Analysis Theory Methods Applications, 1998,32 : 761 - 768.
5Feng, G. C. , Yu, B. Combined homotopy interior point method for nonlinear programming problems[J]. Lecture Notes in Num. Anal. , 1995, 14:9 -16.
6Lin, Z. H. , Li, Y. , Yu, B. A combined homotopy interior method for general nonlinear programming problems[J]. Appl. Math. Comput. , 1996,80:209-224.
7Lin, Z. H. , Yu, B. , Feng, G. C.. A combined homotopy interior method for convex programming problem[J]. Appl. Math. Comput. , 1997, 84:193-211.
8Rockefellar, T. Convex Analysis[ M ]. Princeton : Princeton University Press, 2000.
9Carcia C B, Zangwill W I. Pathways to Solutions, Fixed Points, and Equilinbria. Prentice-Hall, 1981.
10Karmarkar N. A New Polynomial-time Algorithm for Linear Programming. Com-binatorica, 1984, 4(4): 373 395.